Linhong Wang, Xingting Wang
Published 2017-04-18Version 1
The notion of $n$-th indicator for a finite-dimensional Hopf algebra was introduced by Kashina, Montgomery and Ng as gauge invariance of the monoidal category of its representations. The properties of these indicators were further investigated by Shimizu. In this short note, we show that the indicators appearing in positive characteristic all share the same sequence pattern if we assume the coradical of the Hopf algebra is a local Hopf subalgebra.
The center of $Dist(GL(m|n))$ in positive characteristic
Invariant differential operators in positive characteristic
The Functors $\mathcal{F}^G_P$ over Local Fields of Positive Characteristic
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